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Georg Jensen Inc. was a gift and department store known for Scandinavian imports located in midtown Manhattan at 667 Fifth Avenue at 53rd Street from 1935–1968. In 1935, it was founded and managed by Frederik Lunning (1881–1952), re-inventing his original New York store, Georg Jensen Handmade Silver, Inc., founded 1923, at 169 West 57th Street, across from Carnegie Hall. [1]
Georg Jensen, Ib (1999 & 2004) ”Der var engang en sølvsmed - Historien om min far Georg Jensen” (Once there were a silversmith – the story of my father). By Ib Georg Jensen, Georg Jensen's youngest son and published in Danish by publishing house Aschehoug, Denmark, in 1999 (1st Edition) ISBN 9788755334410, 227 pages.
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Georg Jensen would concentrate on the artistic side of the business, but probably felt his pride violated when control of the silversmith was thus lost. In 1925 Georg Jensen moved to Paris, when he opened a branch of the silversmith, but following year, he returned to Copenhagen and reconciled with P.A. Pedersen, continuing as its creative ...
In mathematics, algebraic geometry and analytic geometry are two closely related subjects. While algebraic geometry studies algebraic varieties, analytic geometry deals with complex manifolds and the more general analytic spaces defined locally by the vanishing of analytic functions of several complex variables.
Jensen is a consumer electronics brand with a history that dates back to 1915 with Peter L. Jensen's invention of the first loudspeaker. Over the years the Jensen family of brands has grown to include Jensen, Advent, Acoustic Research (AR), Phase Linear and NHT Loudspeakers (Now Hear This) in the United States and Magnat and Macaudio in Germany.
Graded algebra: a graded vector space with an algebra structure compatible with the grading. The idea is that if the grades of two elements a and b are known, then the grade of ab is known, and so the location of the product ab is determined in the decomposition. Inner product space: an F vector space V with a definite bilinear form V × V → F.
This is a list of possibly nonassociative algebras.An algebra is a module, wherein you can also multiply two module elements. (The multiplication in the module is compatible with multiplication-by-scalars from the base ring).
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